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On non-Spechtianness of the variety of associative rings that
satisfy the identity $x^{32} = 0$
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## On non-Spechtianness of the variety of associative rings that
satisfy the identity $x^{32} = 0$

### A. V. Grishin

**Abstract.**
In this paper we construct examples of $T$-spaces and $T$-ideals
over a field of characteristic 2, which do not have the finite basis
property.

*Copyright 2000 American Mathematical Society*

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#### Article Info

- ERA Amer. Math. Soc.
**06** (2000), pp. 50-51
- Publisher Identifier: S 1079-6762(00)00080-9
- 2000
*Mathematics Subject Classification*. Primary 16R10
- Received by the editors March 22, 1999
- Posted on July 19, 2000
- Communicated by Efim Zelmanov
- Comments (When Available)

**A. V. Grishin**

Department of Mathematics, Moscow State Pedagogical University, Krasnoprudnaya 14, Moscow, Russia

*E-mail address:* `markov@mech.math.msu.su`

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